1)What’s the possible S for two particles state with s1 = 1,s2 = 3/2? What’s the possible S for three particles state with s1 = 1/2, s2 = 1, s3 = 3/2?
2)When there are three particles with s1 = 1/2,s2 = 1/2,s3 = 1/2, please write down the matrix presentation of Sx,Sy,Sz,S^2 in tensor product form with {|m1,m2,m3〉} as bases, where |m1,m2,m3〉 is a short form of |1/2, m1〉 ⊗ |1/2, m2〉 ⊗ |1/2, m3〉.
As not mentioned which question to answer. I solved first question According to HomeworkLib guidelines.
1)What’s the possible S for two particles state with s1 = 1,s2 = 3/2? What’s the...
Problem2 Two possible wave functions for two spin 1 /2 particles with Sz = 0 are Apply the operator S+ to both states as many times as needed to find the largest possible value for m and hence determine the value of S2 for each state Problem2 Two possible wave functions for two spin 1 /2 particles with Sz = 0 are Apply the operator S+ to both states as many times as needed to find the largest possible value...
Given the two dynamic systems S2 a ER Si has state r1, control u, and output y. S2 has state (x2, r3), control w and output z. (a) Draw a dynamic diagram of system S2 (b) Express the equations for S1 and S2 in matrix from and determine whether each system is controllable, observable. (c) These two systems are connected in series with w-y. The resulting system is called S3. Write down the matrix form of the equation for S3...
Let's consider a rigid system with three particles. Masses of these particles m1 = 3 kgs, m2 = 4 kg, m3 = 2 kgs, and their positions are (1, 0, 1), (1, 1, -1) and Let it be (1, -1, 0). Locations are given in meters a)What is the inertia tensor of the system? b)What are the main moments of inertia? c)what are the principal axes
Let S1 = { 1, 2, 3 }, S2 = { a, b }, S3 = { 4, 5, 6 }. Show a B-tree of minimum degree t = 3 that contains the 18 tuple keys in S1 × S2 × S3, ordered by the linear order defined in (a). Assume that a <2 b in S2. please show the 18 tuple at first which is a cartesian product of s1,s2 and s3 and insert them into a B tree...
for spin 1 particle ,construct Sx,Sy,Sz and S^2 matrix
y where-, + of a system with s1-3/2 and s2-1 is in the product state, Calculate uncoubled basis of 2 y where-, + of a system with s1-3/2 and s2-1 is in the product state, Calculate uncoubled basis of 2
Question: If W = (-1, 2, -27 and S = span{S1 = [2,3,-1)", S2 = [-2, 2,37, S3 = [1,1,-1)"} Find projs . 6393 143 23 169 pe here to search acer
Find the first six partial sums S1, S2. S3, S4, S5, S. of the sequence. 1 1 1 1 3° 32' 33 34 3 Give your answers as fractions. S, = S2 S3 = S4= Ss = So
Problem #2 Given the system below: C(s) R(s) s2 (s1) s2 (s +3) (a) Determine the system type. (b) Calculate the steady-state error for an input of 5u(t). [0] (c) Calculate the steady-state error for an input of 5tu(t). [15] (d) Discuss the validity of your answers to part (b) and (c). HINT: Is the system stable?
1, (20%) Given sample spaces S1 (discrete) and S2 (Continuous), find all the possible values for the following random variables X: a. S1 X-2s2-2 X-(1-s) -1 3 b. -1ss56) S2 X=23.2 X-(1-s)1